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A supergolden rectangle

  • Tony Crilly (a1)

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Can we produce a ratio ψ to rival the golden ratio ϕ? In this article I shall construct a variant of the classical golden rectangle by choosing a different geometrical property. The rectangle described has more advanced mathematical properties than its golden relation, though it is not extravagant. In this sense it could be described as a supergolden rectangle.

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1. Huntley, H.E., The Divine Proportion, Dover (1970).
2. Langman, H., Play mathematics, Hafner (1962).
3. Sloane, N.J.A., A handbook of integer sequences, (seq. no. 207), Academic Press (1973).

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A supergolden rectangle

  • Tony Crilly (a1)

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